Vocabulary
MD_TopologyLevelCode
URI | http://vocab.nerc.ac.uk/collection/G28/current/ |
---|---|
Description | Degree of complexity of the spatial relationships |
Creator | International Organization for Standardization |
Modified | 2012-07-05 |
Version Info | 1 |
Identifier | G28 |
Register Manager | British Oceanographic Data Centre |
Register Owner | International Organization for Standardization |
Alternate Formats
Other formats for this page:
RDF/XML Turtle JSON-LDAlternate Profiles
Other views of this page:
Alternate Profiles ?Different Media Types (HTML, text, RDF, JSON etc.) and different information model views, profiles, are available for this resource.
Members
ID ↑ | Preferred Label ↑ | Definition ↑ | Date ↑ |
---|---|---|---|
009 | abstract | Topological complex without any specified geometric realisation | 2012-07-04 |
004 | fullPlanarGraph | 2-dimensional topological complex that is planar. (A 2-dimensional topological complex is commonly called full topology in a cartographic 2D environment.) | 2012-07-04 |
006 | fullSurfaceGraph | 2-dimensional topological complex that is isomorphic to a subset of a surface | 2012-07-04 |
008 | fullTopology3D | Complete coverage of a 3D Euclidean coordinate space | 2012-07-04 |
001 | geometryOnly | Geometry objects without any additional structure which describes topology | 2012-07-04 |
003 | planarGraph | 1-dimensional topological complex that is planar. (A planar graph is a graph that can be drawn in a plane in such a way that no two edges intersect except at a vertex.) | 2012-07-04 |
005 | surfaceGraph | 1-dimensional topological complex that is isomorphic to a subset of a surface. (A geometric complex is isomorphic to a topological complex if their elements are in a one-to-one, dimensional-and boundry-preserving correspondence to one another.) | 2012-07-04 |
002 | topology1D | 1-dimensional topological complex -- commonly called chain-node topology | 2012-07-04 |
007 | topology3D | 3-dimensional topological complex. (A topological complex is a collection of topological primitives that are closed under the boundary operations.) | 2012-07-04 |